Use the following tree diagram and its' probabilities to answer the question: white - watte 5e, Gts Wheat Wafe e5 Whte Ham 44Hash Brows Weffe t watfe -Waffle Wheat wafle Whte- Waffle Wheat wne Wheat S6 Grts 42 Fried Bacon 44 Hash Brown 43 65 Whte Wae Wheat 0 WhiteWete Wheat-warte 55 50. Onts Sausage 4 Weffle Hash Browns Whte- watfie Wheat-wae 65 White Wafe 44Hah Browns WhetWalfe 56 Grts 45 Ham 1. Walle White wte 65 58 Grts 42 35 WheatWae Scrambled Bacon 65 White Walfle Hash Browns 3 WheatWaffle Whte 65 35 Wheat 65 White 43 Waffle 56, Grts Sausage Waffle Waffe 44 Hash Brow Wheat- wame What is the probability that the next order of the All-Star Special is fried eggs, bacon, grits, white toast and a waffle?
Use the following tree diagram and its' probabilities to answer the question: white - watte 5e, Gts Wheat Wafe e5 Whte Ham 44Hash Brows Weffe t watfe -Waffle Wheat wafle Whte- Waffle Wheat wne Wheat S6 Grts 42 Fried Bacon 44 Hash Brown 43 65 Whte Wae Wheat 0 WhiteWete Wheat-warte 55 50. Onts Sausage 4 Weffle Hash Browns Whte- watfie Wheat-wae 65 White Wafe 44Hah Browns WhetWalfe 56 Grts 45 Ham 1. Walle White wte 65 58 Grts 42 35 WheatWae Scrambled Bacon 65 White Walfle Hash Browns 3 WheatWaffle Whte 65 35 Wheat 65 White 43 Waffle 56, Grts Sausage Waffle Waffe 44 Hash Brow Wheat- wame What is the probability that the next order of the All-Star Special is fried eggs, bacon, grits, white toast and a waffle?
Chapter9: Sequences, Probability And Counting Theory
Section9.7: Probability
Problem 5SE: The union of two sets is defined as a set of elements that are present in at least one of the sets....
Related questions
Question
A. 8.51%
B. 55%
C. 84.08%
D. 91.59%
![**Educational Transcript:**
### Analyzing a Tree Diagram for Probability
**Initial Scenario:**
- **Fried or Scrambled Eggs**:
- Probability of choosing fried eggs: 0.55
- Probability of choosing scrambled eggs: 0.45
**Branch Details:**
1. **Fried Eggs:**
- **Meat Options:**
- **Ham:**
- Probability: 0.15
- **Bacon:**
- Probability: 0.42
- **Sausage:**
- Probability: 0.43
2. For each meat option, the next choice includes:
- **Side Options:**
- **Grits:**
- Probability: 0.56
- **Hash Browns:**
- Probability: 0.44
3. For each side option, the bread choices are:
- **Bread Options:**
- **White:**
- Probability: 0.65
- **Wheat:**
- Probability: 0.35
4. **Waffle:**
- Each combination concludes with the option to add a waffle.
**Question:**
- What is the probability that the next order of the All-Star Special is *fried eggs, bacon, grits, white toast, and a waffle*?
**Calculating the Specific Probability:**
- **Choice Path:**
- Fried Eggs (0.55) ➔ Bacon (0.42) ➔ Grits (0.56) ➔ White Toast (0.65)
Calculation:
\[
0.55 \times 0.42 \times 0.56 \times 0.65 = 0.050568
\]
The probability of ordering this specific combination is **0.050568**.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F224e1e91-937b-473b-98af-a6987ed1eb2f%2F6e6dc4de-d097-45b9-873d-a2ffb845d888%2F5yl15ys_processed.png&w=3840&q=75)
Transcribed Image Text:**Educational Transcript:**
### Analyzing a Tree Diagram for Probability
**Initial Scenario:**
- **Fried or Scrambled Eggs**:
- Probability of choosing fried eggs: 0.55
- Probability of choosing scrambled eggs: 0.45
**Branch Details:**
1. **Fried Eggs:**
- **Meat Options:**
- **Ham:**
- Probability: 0.15
- **Bacon:**
- Probability: 0.42
- **Sausage:**
- Probability: 0.43
2. For each meat option, the next choice includes:
- **Side Options:**
- **Grits:**
- Probability: 0.56
- **Hash Browns:**
- Probability: 0.44
3. For each side option, the bread choices are:
- **Bread Options:**
- **White:**
- Probability: 0.65
- **Wheat:**
- Probability: 0.35
4. **Waffle:**
- Each combination concludes with the option to add a waffle.
**Question:**
- What is the probability that the next order of the All-Star Special is *fried eggs, bacon, grits, white toast, and a waffle*?
**Calculating the Specific Probability:**
- **Choice Path:**
- Fried Eggs (0.55) ➔ Bacon (0.42) ➔ Grits (0.56) ➔ White Toast (0.65)
Calculation:
\[
0.55 \times 0.42 \times 0.56 \times 0.65 = 0.050568
\]
The probability of ordering this specific combination is **0.050568**.
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